Chieh-Yu Chang

Algebraic relations among periods and logarithms of rank 2 Drinfeld modules

For any rank

Linear independence of monomials of multizeta values in positive characteristic

2

Algebraic independence of periods and logarithms of Drinfeld modules

Drinfeld module

Transcendence of special values of quasi-modular forms

\rho

Log‐algebraic identities on Drinfeld modules and special L‐values

defined over an algebraic function field, we consider its period matrix

Determination of algebraic relations among special zeta values in positive characteristic

P_{\rho}

An effective criterion for Eulerian multizeta values in positive characteristic

, which is analogous to the period matrix of an elliptic curve defined over a number field. Suppose that the characteristic of the finite field

ALGEBRAIC INDEPENDENCE OF ARITHMETIC GAMMA VALUES AND CARLITZ ZETA VALUES

{\Bbb F}_q

Algebraic independence of periods and logarithms of Drinfeld modules (with an appendix by Brian Conrad)

is odd and that

A note on a refined version of Anderson–Brownawell–Papanikolas criterion

\rho